Corollary 5.10 Let \((X,D)\)  be an snc log Calabi-Yau with \(X \setminus D\)  a connected smooth affine log Calabi Yau with Zariski dense torus, with \(D\)  the support of a nef divisor, and consider a birational morphism \((X^{\prime },D^{\prime }) \rightarrow (X,D)\)  between snc log Calabi-Yau pairs which restricts to an isomorphism \(X^{\prime }\setminus D^{\prime } \rightarrow X \setminus D\) . Then we have an isomorphism \(R_{(X,D)} \cong R_{(X^{\prime },D^{\prime })} \otimes _{S_{X^{\prime }}} S_X\) , with \(R_{(X,D)}\)  the Gross-Siebert intrinsic mirror constructed in [1]}

